# reference request – A $p$-adic homotopy theory for non-simply connected spaces? Answer

Hello dear visitor to our network We will offer you a solution to this question reference request – A $p$-adic homotopy theory for non-simply connected spaces? ,and the answer will be typical through documented information sources, We welcome you and offer you new questions and answers, Many visitor are wondering about the answer to this question.

## reference request – A $p$-adic homotopy theory for non-simply connected spaces?

I’m looking to understand the state of the art for $$p$$-adic (unstable) homotopy theory of non-simply connected (non-nilpotent!) spaces. Ideally, I’d also like integral versions, eg things like Mandell and Yuan’s theorems, but without any restriction on fundamental group (the spaces I care about are all $$K(\pi,1)$$s). Squinting at the rational homotopy theory literature in the non-simply connected case (e.g. Brown-Szczarba, or Gomez-Tato-Halperin-Tanre), I can imagine that what I want may be “known to experts”, in which case pointers toward that, or precise statements of what’s expected are most appreciated. Thanks!

we will offer you the solution to reference request – A $p$-adic homotopy theory for non-simply connected spaces? question via our network which brings all the answers from multiple reliable sources.